The novelty of our paper is to establish results on asymptotic stability mild solutions in $p$th moment Riemann-Liouville fractional stochastic neutral differential equations (for short FSNDEs) order $\alpha \in (\frac{1}{2},1)$ using a Banach's contraction mapping principle. core point this derive the solution FSNDEs involving time-derivative by applying version variation constants formula. ar...

Abstract We consider a general class of integro-differential evolution equations which includes the governing equation generalized grey Brownian motion and time- space-fractional heat equation. present relation between parameters distribution underlying stochastic processes, as well discuss different classes processes providing solutions these equations. For subclass equations, containing Maric...